4.7 Article

Stochastic crowd shipping last-mile delivery with correlated marginals and probabilistic constraints

期刊

EUROPEAN JOURNAL OF OPERATIONAL RESEARCH
卷 307, 期 1, 页码 249-265

出版社

ELSEVIER
DOI: 10.1016/j.ejor.2022.10.039

关键词

Stochastic programming; Last-mile delivery; Crowdshipping; Distributionally robust optimization; Data-driven optimization

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In this study, we examine the use of occasional drivers in last-mile delivery for small companies. The problem is modeled as a variant of the stochastic capacitated vehicle routing problem. Our approach is data-driven and takes into account the uncertainty in both customer orders and the availability of occasional drivers. We optimize the problem considering a worst-case joint distribution and use a strategic planning perspective. We propose an extended formulation and implement a branch-price-and-cut algorithm to solve it. We also develop a heuristic approximation for larger instances of the problem. Computational experiments are conducted to analyze the solution and performance of the algorithms implemented.
In this work, we study last-mile delivery with the option of crowd shipping. A company uses occasional drivers to complement its fleet in the activity of delivering products to its customers. We model it as a variant of the stochastic capacitated vehicle routing problem. Our approach is data-driven, where not only customer orders but also the availability of occasional drivers are uncertain. It is assumed that marginal distributions of the uncertainty vector are known, but the joint distribution is difficult to estimate. We optimize considering a worst-case joint distribution and model with a strategic planning perspective, where we calculate an optimal a priori solution before the uncertainty is revealed. A limit on the infea-sibility of the routes due to the capacity is imposed using probabilistic constraints. We propose an extended formulation for the problem using column-dependent rows and implement a branch-price-and-cut algorithm to solve it. We also develop a heuristic approximation to cope with larger instances of the problem. Through computational experiments, we analyze the solution and performance of the implemented algorithms.(c) 2022 Elsevier B.V. All rights reserved.

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